Combining rational maps and controlling obstructions

DOI10.1017/S0143385798100329zbMath0915.58043OpenAlexW2079379422MaRDI QIDQ4236263

Kevin M. Pilgrim, Lei Tan

Publication date: 29 June 1999

Published in: Ergodic Theory and Dynamical Systems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s0143385798100329

zbMATH Keywords

degreecurvesrational mapsintersection numberThurston's characterization

Mathematics Subject Classification ID

Topological dynamics (37B99)

Related Items (18)

From rubber bands to rational maps: a research report ⋮ Combination Theorems in Groups, Geometry and Dynamics ⋮ On the Pullback Relation on Curves Induced by a Thurston Map ⋮ A Classification of Postcritically Finite Newton Maps ⋮ On geometrically finite degenerations II: convergence and divergence ⋮ Exponential growth of some iterated monodromy groups ⋮ A family of rational maps with buried Julia components ⋮ A characterization of hyperbolic rational maps ⋮ Unnamed Item ⋮ Invisible tricorns in real slices of rational maps ⋮ On the non-monotonicity of entropy for a class of real quadratic rational maps ⋮ A combinatorial classification of postcritically fixed Newton maps ⋮ On the classification of critically fixed rational maps ⋮ Recognizing topological polynomials by lifting trees ⋮ A Family of Cubic Rational Maps and Matings of Cubic Polynomials ⋮ On pinching deformations of rational maps ⋮ On dynamical gaskets generated by rational maps, Kleinian groups, and Schwarz reflections ⋮ Circle packings, kissing reflection groups and critically fixed anti-rational maps

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